10/24 Interdependence of Organisms
Interdependence of Organisms
![](data:image/jpeg;base64,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)
The interdependence of organisms is when organisms depend on each other for food to survive. Their whole reason to survival is so that they can live long enough to reproduce.
Backward Looking - Reflection: If an animal disappears from the rainforest then the animal who depends on this dying species for it's survival will also die due to lack of food. And so on and so on. Also it will affect the animal/plant that it does eat, meaning if the humming bird disappears from the rainforest or other biomes it will affect flowers or other plants, meaning they will over populate or under populate and that biome/rainforest will not have a healthy balances of plants and animals.
Inward Looking - Reflection: I liked the work that I did this week because I could understand all the animals and the food chains/webs. I also liked it because of the fun activities that we did.I liked it because instead of using everyday textbooks, we get to google things and learn things.
The interdependence of organisms is when organisms depend on each other for food to survive. Their whole reason to survival is so that they can live long enough to reproduce.
Backward Looking - Reflection: If an animal disappears from the rainforest then the animal who depends on this dying species for it's survival will also die due to lack of food. And so on and so on. Also it will affect the animal/plant that it does eat, meaning if the humming bird disappears from the rainforest or other biomes it will affect flowers or other plants, meaning they will over populate or under populate and that biome/rainforest will not have a healthy balances of plants and animals.
Inward Looking - Reflection: I liked the work that I did this week because I could understand all the animals and the food chains/webs. I also liked it because of the fun activities that we did.I liked it because instead of using everyday textbooks, we get to google things and learn things.
Comments